128/99 - Revision history

Aura at 17:24, 3 September 2025

2025-09-03T17:24:11Z

← Older revision		Revision as of 17:24, 3 September 2025
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	}}		}}

	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal ~~subfourth~~''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal ~~superfifth~~. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal semidiminished fourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal semiaugmented fifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] [https://en.xen.wiki/index.php?title=User_talk%3ASintel%2FNotability_guidelines&diff=195720&oldid=195719 has stated] that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of [[Wikipedia: Marchetto da Padova\|Marcheto]] (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.		Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] [https://en.xen.wiki/index.php?title=User_talk%3ASintel%2FNotability_guidelines&diff=195720&oldid=195719 has stated] that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of [[Wikipedia: Marchetto da Padova\|Marcheto]] (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.

Aura at 18:20, 8 May 2025

2025-05-08T18:20:52Z

← Older revision		Revision as of 18:20, 8 May 2025
Line 6:		Line 6:
	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of [[Wikipedia: Marchetto da Padova\|Marcheto]] (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.		Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] [https://en.xen.wiki/index.php?title=User_talk%3ASintel%2FNotability_guidelines&diff=195720&oldid=195719 has stated] that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of [[Wikipedia: Marchetto da Padova\|Marcheto]] (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.

	== Approximation ==		== Approximation ==

Aura at 17:34, 8 May 2025

2025-05-08T17:34:44Z

← Older revision		Revision as of 17:34, 8 May 2025
Line 6:		Line 6:
	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of Marcheto (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.		Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of [[Wikipedia: Marchetto da Padova\|Marcheto]] (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.

	== Approximation ==		== Approximation ==

Aura at 17:33, 8 May 2025

2025-05-08T17:33:16Z

← Older revision		Revision as of 17:33, 8 May 2025
Line 6:		Line 6:
	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of Marcheto (or Marchettus or ~~Marcheto~~) of Padua in 1318 than her own older septimal interpretation of the same interval.		Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of Marcheto (or Marchettus or Marchetto) of Padua in 1318 than her own older septimal interpretation of the same interval.

	== Approximation ==		== Approximation ==

Aura at 17:30, 8 May 2025

2025-05-08T17:30:43Z

← Older revision		Revision as of 17:30, 8 May 2025
Line 5:		Line 5:

	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

			Despite being relatively more complex, 128/99 is actually pretty useful as an interval for those who work more extensively with the 11-limit. For example, [[Margo Schulter]] has stated that it is useful in a Neo-Medieval European setting as a substitute for [[9/7]], and is closer to the likeliest interpretation- such as that of Jay Rahn- of Marcheto (or Marchettus or Marcheto) of Padua in 1318 than her own older septimal interpretation of the same interval.

	== Approximation ==		== Approximation ==

TallKite: added color name

2022-12-29T02:08:17Z

added color name

← Older revision		Revision as of 02:08, 29 December 2022
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	{{Infobox Interval		{{Infobox Interval
	\| Name = undecimal subfourth, undecimal minor fourth, Alpharabian paraminor fourth, just paraminor fourth		\| Name = undecimal subfourth, undecimal minor fourth, Alpharabian paraminor fourth, just paraminor fourth
			\| Color name = 1u4, lu 4th
	}}		}}

Plumtree: Normalising usage of Infobox Interval

2022-10-25T14:08:28Z

Normalising usage of Infobox Interval

← Older revision		Revision as of 14:08, 25 October 2022
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	{{Infobox Interval		{{Infobox Interval
	~~\| Ratio = 128/99~~		\| Name = undecimal subfourth, undecimal minor fourth, Alpharabian paraminor fourth, just paraminor fourth
	~~\| Monzo = 7 -2 0 0 -1~~
	~~\| Cents = 444.77205~~
	\| Name = undecimal subfourth, ~~<br>~~undecimal minor fourth, ~~<br>~~Alpharabian paraminor fourth, ~~<br>~~just paraminor fourth
	~~\| Color name =~~
	~~\| FJS name =~~
	~~\| Sound =~~
	}}		}}

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	* [[Gallery of just intervals]]		* [[Gallery of just intervals]]

	~~[[Category:11-limit]]~~
	[[Category:Subfourth]]		[[Category:Subfourth]]
	[[Category:Fourth]]		[[Category:Fourth]]
	[[Category:Alpharabian]]		[[Category:Alpharabian]]

	~~{{todo\|add color name}}~~

Aura at 14:23, 6 July 2022

2022-07-06T14:23:05Z

← Older revision		Revision as of 14:23, 6 July 2022
Line 3:		Line 3:
	\| Monzo = 7 -2 0 0 -1		\| Monzo = 7 -2 0 0 -1
	\| Cents = 444.77205		\| Cents = 444.77205
	\| Name = undecimal subfourth, <br>minor fourth, <br>Alpharabian paraminor fourth, <br>just paraminor fourth		\| Name = undecimal subfourth, <br>undecimal minor fourth, <br>Alpharabian paraminor fourth, <br>just paraminor fourth
	\| Color name =		\| Color name =
	\| FJS name =		\| FJS name =
Line 9:		Line 9:
	}}		}}

	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''undecimal minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	== Approximation ==		== Approximation ==

Fredg999: Misc. edits, categories

2022-03-21T12:50:33Z

Misc. edits, categories

← Older revision		Revision as of 12:50, 21 March 2022
Line 1:		Line 1:
	{{Infobox Interval		{{Infobox Interval
	~~\| Icon =~~
	\| Ratio = 128/99		\| Ratio = 128/99
	\| Monzo = 7 -2 0 0 -1		\| Monzo = 7 -2 0 0 -1
Line 12:		Line 11:
	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

			== Approximation ==
	This interval is especially close to the 10th step of [[27edo]].		This interval is especially close to the 10th step of [[27edo]].

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	[[Category:11-limit]]		[[Category:11-limit]]
	~~[[Category:Interval ratio]]~~
	~~[[Category:Just interval]]~~
	[[Category:Subfourth]]		[[Category:Subfourth]]
	[[Category:Fourth]]		[[Category:Fourth]]
	[[Category:Alpharabian]]		[[Category:Alpharabian]]

			{{todo\|add color name}}

Aura at 07:31, 10 January 2022

2022-01-10T07:31:11Z

← Older revision		Revision as of 07:31, 10 January 2022
Line 10:		Line 10:
	}}		}}

	In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''minor fourth''', and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].		In [[11-limit]] [[just intonation]], '''128/99''' is an '''undecimal subfourth''' measuring about 444.8¢. It is the inversion of [[99/64]], the undecimal superfifth. This interval is also known as the '''minor fourth''' through analogy with [[11/8]] being the "major fourth" as named by [[Ivan Wyschnegradsky]], and can additionally be somewhat similarly dubbed the '''Alpharabian paraminor fourth''' or even the '''just paraminor fourth'''. It is distinguished from the simpler [[22/17]] by the [[1089/1088\|twosquare comma]].

	This interval is especially close to the 10th step of [[27edo]].		This interval is especially close to the 10th step of [[27edo]].